3 accepted papers
Building on a recent framework for distributionally robust optimization, we consider inverse covariance matrix estimation for multivariate data. A novel notion of Wasserstein ambiguity set is provided that is specifically tailored to this problem, leading to a tractable class of regularized estimato…
Across a variety of scientific disciplines, sparse inverse covariance estimation is a popular tool for capturing the underlying dependency relationships in multivariate data. Unfortunately, most estimators are not scalable enough to handle the sizes of modern high-dimensional data sets (often on the…
We introduce PseudoNet, a new pseudolikelihood-based estimator of the inverse covariance matrix, that has a number of useful statistical and computational properties. We show, through detailed experiments with synthetic and also real-world finance as well as wind power data, that PseudoNet outperfo…